Low-energy behavior of gluons and gravitons from gauge invariance
By Z. Bern, S. Davies, P. Vecchia, Josh Nohle. 2014
200 citations recorded by the source corpus.
We show that at tree level, on-shell gauge invariance can be used to fully determine the first subleading soft-gluon behavior and the first two subleading soft-graviton behaviors. Our proofs of the ...
Subfields: Nuclear and High Energy Physics
View Paper: https://www.semanticscholar.org/paper/c3db6eaaa62a36332ac2eeae637e09211b1885a2
How researchers see this paper
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In Nuclear and High Energy Physics
- Andrew Strominger
- Sabrina Pasterski
- M. Perry
- S. Hawking
- Alok Laddha
- Ashoke Sen
- Miguel Campiglia
- A. Guevara
Citations in the corpus
- Soft Hair on Black Holes. (2016, methodology): “This exact equivalence has provided fundamentally new perspectives on both BMS symmetry and the soft graviton theorem, as well as more generally the infrared behavior of gravitational theories [5,7,9-39].”
- Scattering of spinning black holes from exponentiated soft factors (2018, background): “On a different front, the realization that soft theorems correspond to Ward identities for asymptotic symmetries at null infinity [14] has led to impressive and wide-reaching developments [1, 8, 15–19], see [20] for a recent review.”
- Classical and quantum results on logarithmic terms in the soft theorem in four dimensions (2018, background): “Soft theorems [1–12] have been analyzed recently from different perspectives, both using asymptotic symmetries [13–36] and also by direct analysis of amplitudes in field theory and string theory [37–87].”
- Higher-Dimensional Supertranslations and Weinberg's Soft Graviton Theorem (2015, background): “Further investigations along these lines have established a robust and detailed correspondence between soft theorems for gauge theory/gravity scattering amplitudes and Ward identities for extended asymptotic symmetry groups [7, 8, 10–22].”
- Asymptotic symmetries and subleading soft graviton theorem (2014, background): “A more general proof for the theorem was later given in [18, 19].”